A new discretization method for the convective terms in the incompressible Navier-Stokes equations

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Uittreksel

n this contribution we present the use of local one-dimensional boundary value problems (BVPs) to compute the interface velocities in the convective terms of the incompressible Navier-Stokes equations. This technique provides us with a better estimate for the interface velocities than linear interpolants.
Originele taal-2Engels
TitelFinite Volumes for Complex Applications VII - Methods and Theoretical Aspects (FVCA 7, Berlin, Germany, June 15-20, 2014)
RedacteurenJ. Fuhrmann, M. Ohlberger, C. Rohde
UitgeverijSpringer
Pagina's363-371
ISBN van geprinte versie978-3-319-05684-5
DOI's
StatusGepubliceerd - 2014

Publicatie series

NaamSpringer Proceedings in Mathematics & Statistics
Volume77
ISSN van geprinte versie2194-1009

Vingerafdruk

Discretization Method
Incompressible Navier-Stokes Equations
Interpolants
Term
Boundary Value Problem
Estimate

Citeer dit

Kumar, N., Thije Boonkkamp, ten, J. H. M., & Koren, B. (2014). A new discretization method for the convective terms in the incompressible Navier-Stokes equations. In J. Fuhrmann, M. Ohlberger, & C. Rohde (editors), Finite Volumes for Complex Applications VII - Methods and Theoretical Aspects (FVCA 7, Berlin, Germany, June 15-20, 2014) (blz. 363-371). (Springer Proceedings in Mathematics & Statistics; Vol. 77). Springer. https://doi.org/10.1007/978-3-319-05684-5_35
Kumar, Nikhil ; Thije Boonkkamp, ten, J.H.M. ; Koren, B. / A new discretization method for the convective terms in the incompressible Navier-Stokes equations. Finite Volumes for Complex Applications VII - Methods and Theoretical Aspects (FVCA 7, Berlin, Germany, June 15-20, 2014). redacteur / J. Fuhrmann ; M. Ohlberger ; C. Rohde. Springer, 2014. blz. 363-371 (Springer Proceedings in Mathematics & Statistics).
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title = "A new discretization method for the convective terms in the incompressible Navier-Stokes equations",
abstract = "n this contribution we present the use of local one-dimensional boundary value problems (BVPs) to compute the interface velocities in the convective terms of the incompressible Navier-Stokes equations. This technique provides us with a better estimate for the interface velocities than linear interpolants.",
author = "Nikhil Kumar and {Thije Boonkkamp, ten}, J.H.M. and B. Koren",
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Kumar, N, Thije Boonkkamp, ten, JHM & Koren, B 2014, A new discretization method for the convective terms in the incompressible Navier-Stokes equations. in J Fuhrmann, M Ohlberger & C Rohde (redactie), Finite Volumes for Complex Applications VII - Methods and Theoretical Aspects (FVCA 7, Berlin, Germany, June 15-20, 2014). Springer Proceedings in Mathematics & Statistics, vol. 77, Springer, blz. 363-371. https://doi.org/10.1007/978-3-319-05684-5_35

A new discretization method for the convective terms in the incompressible Navier-Stokes equations. / Kumar, Nikhil; Thije Boonkkamp, ten, J.H.M.; Koren, B.

Finite Volumes for Complex Applications VII - Methods and Theoretical Aspects (FVCA 7, Berlin, Germany, June 15-20, 2014). redactie / J. Fuhrmann; M. Ohlberger; C. Rohde. Springer, 2014. blz. 363-371 (Springer Proceedings in Mathematics & Statistics; Vol. 77).

Onderzoeksoutput: Hoofdstuk in Boek/Rapport/CongresprocedureConferentiebijdrageAcademicpeer review

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AU - Kumar, Nikhil

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AB - n this contribution we present the use of local one-dimensional boundary value problems (BVPs) to compute the interface velocities in the convective terms of the incompressible Navier-Stokes equations. This technique provides us with a better estimate for the interface velocities than linear interpolants.

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Kumar N, Thije Boonkkamp, ten JHM, Koren B. A new discretization method for the convective terms in the incompressible Navier-Stokes equations. In Fuhrmann J, Ohlberger M, Rohde C, redacteurs, Finite Volumes for Complex Applications VII - Methods and Theoretical Aspects (FVCA 7, Berlin, Germany, June 15-20, 2014). Springer. 2014. blz. 363-371. (Springer Proceedings in Mathematics & Statistics). https://doi.org/10.1007/978-3-319-05684-5_35